Dialectica 44 (3-4):279-286 (1990)

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RésuméSelon un pragmatiste, la réflexion du philosophe porte sur le lien entre la construction et la description des objets mathématiques. Grâce à sa conception?un raisonnement dit ≫theorematique≪, Peirce a réussi à etablir ľesquisse?une interprétation pragmatique?une structure mathématique. Cette dernière reste néanmoins vague quant à la catégoricité de la structure. – lci, il est utile de recourir à Gonseth et & dcar;analyser sa reconstruction?un système axiomatique: la genèse logique?une structure selon les principes de ľidonéisme correspond en effet au programme de Peirce, à savoir àľexplication de la signification?un concept àľaide?une séquence cumulative? interprétants.SummaryAccording to a pragmatist, philosophical thought bears on the link between the construction and the description of mathematical objects. Thanks to his development of ≫theorematic reasoning)), Peirce succeeded in bringing forward a pragmatic interpretation of a mathematical structure, exhibiting however an inherent vagueness with regard to the categoricalness of the structure. ‐ In this matter, Gonseth's model of reconstruction of an axiomatic system can be resorted to: the logical genesis of a structure considered in his ≫ldoneism≪ corresponds to Peirce's program of explaining the meaning of a concept by means of a cumulative sequence of interpretants.
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DOI 10.1111/dltc.1990.44.issue-3-4
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Science Without Numbers.Hartry Field - 1980 - Princeton University Press.

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